4.7 cm Escher91 Escarabajos
几何画板及绘图内容加载中,请稍等……
所属专题
geometriadinamica.es
本范例展示了一个 Escher 风格的 Escarabajos 图形,展示了几何形状的对称性和转换。核心数学概念包括平移、线性方程和积分。作图要点包括使用 GeoGebra 命令:Line、Point、Intersect、If、Vector、Translate、Polygon、Mirror、Midpoint、OrthogonalLine、Length、Min、Circle、Segment。适合的学段或用途包括中高年级学生和数学爱好者。
GeoGebra 命令及参数
Line(E, F) → dPoint(d) → I_1Point(d) → E_1Point(d) → D_1Point(d) → WLine(H, d) → fLine(C, D) → bIntersect(b, d) → TLine(G, b) → eIntersect(d, e) → R_2Point(e) → UIntersect(e, f) → RPoint(e) → QPoint(e) → IIf(a < 1, a, 1) → d1If(a < 1, 0, If[a < 2, a - 1, 1]) → d2If(a < 2.2, 0, If[a < 3.2, a - 2.2, 1]) → d3If(a < 3.2, 0, If[a < 4.2, a - 3.2, 1]) → d4If(a < 4.2, 0, If[a < 5.2, a - 4.2, 1]) → d5If(a < 5.5, 0, a - 5.5) → d6Intersect(b, f) → SVector(R, S) → uTranslate(I, v_{10}) → I'Translate(J, v_{10}) → J'Translate(K, v_{10}) → K'Translate(L, v_{10}) → L'Translate(M, v_{10}) → M'Translate(N, v_{10}) → N'Translate(O, v_{10}) → O'Translate(P, v_{10}) → P'Translate(Q, v_{10}) → Q'Polygon(I', J', K', L', M', N', O', P', Q') → poly1', i', j', k', l', m', n', o', p', q'Line(T, R) → gMirror(I', g) → I''Mirror(J', g) → J''Mirror(K', g) → K''Mirror(L', g) → L''Mirror(M', g) → M''Mirror(N', g) → N''Mirror(O', g) → O''Mirror(P', g) → P''Mirror(Q', g) → Q''Polygon(I'', J'', K'', L'', M'', N'', O'', P'', Q'') → poly1'', i'', j'', k'', l'', m'', n'', o'', p'', q''Translate(U, v_{10}) → U'Translate(V, v_{10}) → V'Translate(R, v_{10}) → R'Polygon(U', V', R') → poly2', r', u', v'Mirror(U', g) → U''Mirror(V', g) → V''Mirror(R', g) → R''Polygon(U'', V'', R'') → poly2'', r'', u'', v''Vector(T, S) → wIntersect(d, i'') → H_1Translate(W, z) → W'Translate(Z, z) → Z'Translate(A_1, z) → J_1Translate(B_1, z) → K_1Translate(C_1, z) → L_1Translate(D_1, z) → M_1Polygon(W', Z', J_1, K_1, L_1, M_1) → poly3', w', z', j_1, k_1, l_1, m_1Translate(E_1, z) → N_1Translate(F_1, z) → O_1Translate(G_1, z) → P_1Translate(I_1, z) → Q_1Polygon(N_1, O_1, P_1, Q_1) → poly4', n_1, o_1, p_1, q_1Mirror(W', g) → W''Mirror(Z', g) → Z''Mirror(J_1, g) → R_1Mirror(K_1, g) → S_1Mirror(L_1, g) → T_1Mirror(M_1, g) → U_1Polygon(W'', Z'', R_1, S_1, T_1, U_1) → poly3'', w'', z'', r_1, s_1, t_1, u_2Mirror(N_1, g) → V_1Mirror(O_1, g) → W_1Mirror(P_1, g) → Z_1Mirror(Q_1, g) → A_2Polygon(V_1, W_1, Z_1, A_2) → poly4'', v_2, w_2, z_2, a_2Mirror(W, g) → W'_1Mirror(Z, g) → Z'_1Mirror(A_1, g) → B_2Mirror(B_1, g) → C_2Mirror(C_1, g) → D_2Mirror(D_1, g) → E_2Mirror(E_1, g) → F_2Mirror(F_1, g) → G_2Mirror(G_1, g) → H_2Mirror(I_1, g) → I_2Mirror(I, g) → I'_1Mirror(J, g) → J'_1Mirror(K, g) → K'_1Mirror(L, g) → L'_1Mirror(M, g) → M'_1Mirror(N, g) → N'_1Mirror(O, g) → O'_1Mirror(P, g) → P'_1Mirror(Q, g) → Q'_1Mirror(U, g) → U'_1Mirror(V, g) → V'_1Mirror(R, g) → R'_1Polygon(T, R, K, J, I, R_2, W, Z, A_1, B_1, C_1, D_1, V, I_1, G_1, F_1, E_1, U, Q, P, O, N, M, L) → poly5, h, p_2, q_2, r_2, s_2, t_2, a_3, b_3, c_3, d_3, e_3, s, f_3, g_3, h_3, i_3, j_3, t, h_1, j_2, k_2, l_2, m_2, n_2Mirror(T, g) → T'Mirror(R, g) → R'_2Mirror(V, g) → V'_2Mirror(U, g) → U'_2Mirror(Q, g) → Q'_2Mirror(P, g) → P'_2Mirror(O, g) → O'_2Mirror(N, g) → N'_2Mirror(M, g) → M'_2Mirror(L, g) → L'_2Mirror(K, g) → K'_2Mirror(J, g) → J'_2Mirror(I, g) → I'_2Mirror(R'', g) → R'''Mirror(W, g) → W'_2Mirror(Z, g) → Z'_2Mirror(A_1, g) → J_2Mirror(B_1, g) → K_2Mirror(C_1, g) → L_2Mirror(D_1, g) → M_2Mirror(I_1, g) → N_2Mirror(G_1, g) → O_2Mirror(F_1, g) → P_2Mirror(E_1, g) → Q_2Polygon(T', R'_2, K'_2, J'_2, I'_2, S, W'_2, Z'_2, J_2, K_2, L_2, M_2, V'_2, N_2, O_2, P_2, Q_2, U'_2, Q'_2, P'_2, O'_2, N'_2, M'_2, L'_2) → poly5', k_3, a_4, b_4, c_4, d_4, e_4, f_4, g_4, h_4, i_4, j_4, l_3, k_4, l_4, m_4, n_4, p_4, m_3, n_3, p_3, q_3, r_3, s_3, t_3Translate(T', i) → T''Translate(R'_2, i) → S_2Translate(V'_2, i) → T_2Translate(U'_2, i) → U_2Translate(Q'_2, i) → V_2Translate(P'_2, i) → W_2Translate(O'_2, i) → Z_2Translate(N'_2, i) → A_3Translate(M'_2, i) → B_3Translate(L'_2, i) → C_3Translate(K'_2, i) → D_3Translate(J'_2, i) → E_3Translate(I'_2, i) → F_3Translate(S, i) → S'Translate(W'_2, i) → G_3Translate(Z'_2, i) → H_3Translate(J_2, i) → I_3Translate(K_2, i) → J_3Translate(L_2, i) → K_3Translate(M_2, i) → L_3Translate(N_2, i) → M_3Translate(O_2, i) → N_3Translate(P_2, i) → O_3Translate(Q_2, i) → P_3Polygon(T'', S_2, D_3, E_3, F_3, S', G_3, H_3, I_3, J_3, K_3, L_3, T_2, M_3, N_3, O_3, P_3, U_2, V_2, W_2, Z_2, A_3, B_3, C_3) → poly5'', t'', c_1, d_1, e_1, f_1, s', g_1, h_2, i_1, j_5, k_5, s_4, l_5, m_5, n_5, o_3, p_5, t_4, u_1, v_1, w_1, z_1, a_1, b_1Translate(I', i) → I''_1Translate(J', i) → J''_1Translate(K', i) → K''_1Translate(L', i) → L''_1Translate(M', i) → M''_1Translate(N', i) → N''_1Translate(O', i) → O''_1Translate(P', i) → P''_1Translate(Q', i) → Q''_1Polygon(I''_1, J''_1, K''_1, L''_1, M''_1, N''_1, O''_1, P''_1, Q''_1) → poly1''_1, i''_1, j''_1, k''_1, l''_1, m''_1, n''_1, o''_1, p''_1, q''_1Translate(W', i) → W''_1Translate(Z', i) → Z''_1Translate(J_1, i) → Q_3Translate(K_1, i) → R_3Translate(L_1, i) → S_3Translate(M_1, i) → T_3Polygon(W''_1, Z''_1, Q_3, R_3, S_3, T_3) → poly3''_1, w''_1, z''_1, q_4, r_4, s_5, t_5Translate(N_1, i) → U_3Translate(O_1, i) → V_3Translate(P_1, i) → W_3Translate(Q_1, i) → Z_3Polygon(U_3, V_3, W_3, Z_3) → poly4''_1, u_3, v_3, w_3, z_3Translate(U', i) → U''_1Translate(V', i) → V''_1Translate(R', i) → R''_1Polygon(U''_1, V''_1, R''_1) → poly2''_1, r''_1, u''_1, v''_1Translate(T, i) → T'_1Translate(R, i) → R'_3Translate(V, i) → V'_3Translate(U, i) → U'_3Translate(Q, i) → Q'_3Translate(P, i) → P'_3Translate(O, i) → O'_3Translate(N, i) → N'_3Translate(M, i) → M'_3Translate(L, i) → L'_3Translate(K, i) → K'_3Translate(J, i) → J'_3Translate(I, i) → I'_3Translate(R_2, i) → A_4Translate(W, i) → W'_3Translate(Z, i) → Z'_3Translate(A_1, i) → B_4Translate(B_1, i) → C_4Translate(C_1, i) → D_4Translate(D_1, i) → E_4Translate(I_1, i) → F_4Translate(G_1, i) → G_4Translate(F_1, i) → H_4Translate(E_1, i) → I_4Polygon(T'_1, R'_3, K'_3, J'_3, I'_3, A_4, W'_3, Z'_3, B_4, C_4, D_4, E_4, V'_3, F_4, G_4, H_4, I_4, U'_3, Q'_3, P'_3, O'_3, N'_3, M'_3, L'_3) → poly5'_1, t'_1, l'_3, k'_3, j'_3, i'_3, a_5, w'_3, z'_3, b_2, c_2, d_2, r'_3, e_2, f_2, g_2, h_5, i_2, v'_3, u'_3, q'_3, p'_3, o'_3, n'_3, m'_3Translate(I'', i) → I'''Translate(J'', i) → J'''Translate(K'', i) → K'''Translate(L'', i) → L'''Translate(M'', i) → M'''Translate(N'', i) → N'''Translate(O'', i) → O'''Translate(P'', i) → P'''Translate(Q'', i) → Q'''Polygon(I''', J''', K''', L''', M''', N''', O''', P''', Q''') → poly1''', i''', j''', k''', l''', m''', n''', o''', p''', q'''Translate(U'', i) → U'''Translate(V'', i) → V'''Translate(R'', i) → R'''_1Polygon(U''', V''', R'''_1) → poly2''', r'''_1, u''', v'''Translate(W'', i) → W'''Translate(Z'', i) → Z'''Translate(R_1, i) → J_4Translate(S_1, i) → K_4Translate(T_1, i) → L_4Translate(U_1, i) → M_4Polygon(W''', Z''', J_4, K_4, L_4, M_4) → poly3''', w''', z''', j_6, k_6, l_6, m_6Translate(V_1, i) → N_4Translate(W_1, i) → O_4Translate(Z_1, i) → P_4Translate(A_2, i) → Q_4Polygon(N_4, O_4, P_4, Q_4) → poly4''', n_6, o_4, p_6, q_5Vector(R, T) → jTranslate(T', k) → T''_1Translate(R'_2, k) → R_4Translate(V'_2, k) → S_4Translate(U'_2, k) → T_4Translate(Q'_2, k) → U_4Translate(P'_2, k) → V_4Translate(O'_2, k) → W_4Translate(N'_2, k) → Z_4Translate(M'_2, k) → A_5Translate(L'_2, k) → B_5Translate(K'_2, k) → C_5Translate(J'_2, k) → D_5Translate(I'_2, k) → E_5Translate(S, k) → S'_1Translate(W'_2, k) → F_5Translate(Z'_2, k) → G_5Translate(J_2, k) → H_5Translate(K_2, k) → I_5Translate(L_2, k) → J_5Translate(M_2, k) → K_5Translate(N_2, k) → L_5Translate(O_2, k) → M_5Translate(P_2, k) → N_5Translate(Q_2, k) → O_5Polygon(T''_1, R_4, C_5, D_5, E_5, S'_1, F_5, G_5, H_5, I_5, J_5, K_5, S_4, L_5, M_5, N_5, O_5, T_4, U_4, V_4, W_4, Z_4, A_5, B_5) → poly5''_1, t''_1, b_5, c_5, d_5, e_5, s'_1, f_5, g_5, h_6, i_5, j_7, r_5, k_7, l_7, m_7, n_7, o_5, s_6, t_6, u_4, v_4, w_4, z_4, a_6Translate(I', k) → I''_2Translate(J', k) → J''_2Translate(K', k) → K''_2Translate(L', k) → L''_2Translate(M', k) → M''_2Translate(N', k) → N''_2Translate(O', k) → O''_2Translate(P', k) → P''_2Translate(Q', k) → Q''_2Polygon(I''_2, J''_2, K''_2, L''_2, M''_2, N''_2, O''_2, P''_2, Q''_2) → poly1''_2, i''_2, j''_2, k''_2, l''_2, m''_2, n''_2, o''_2, p''_2, q''_2Translate(N_1, k) → P_5Translate(O_1, k) → Q_5Translate(P_1, k) → R_5Translate(Q_1, k) → S_5Polygon(P_5, Q_5, R_5, S_5) → poly4''_2, p_7, q_6, r_6, s_7Translate(W', k) → W''_2Translate(Z', k) → Z''_2Translate(J_1, k) → T_5Translate(K_1, k) → U_5Translate(L_1, k) → V_5Translate(M_1, k) → W_5Polygon(W''_2, Z''_2, T_5, U_5, V_5, W_5) → poly3''_2, w''_2, z''_2, t_7, u_5, v_5, w_5Translate(U', k) → U''_2Translate(V', k) → V''_2Translate(R', k) → R''_2Polygon(U''_2, V''_2, R''_2) → poly2''_2, r''_2, u''_2, v''_2Translate(I'', k) → I'''_1Translate(J'', k) → J'''_1Translate(K'', k) → K'''_1Translate(L'', k) → L'''_1Translate(M'', k) → M'''_1Translate(N'', k) → N'''_1Translate(O'', k) → O'''_1Translate(P'', k) → P'''_1Translate(Q'', k) → Q'''_1Polygon(I'''_1, J'''_1, K'''_1, L'''_1, M'''_1, N'''_1, O'''_1, P'''_1, Q'''_1) → poly1'''_1, i'''_1, j'''_1, k'''_1, l'''_1, m'''_1, n'''_1, o'''_1, p'''_1, q'''_1Translate(U'', k) → U'''_1Translate(V'', k) → V'''_1Translate(R'', k) → R'''_2Polygon(U'''_1, V'''_1, R'''_2) → poly2'''_1, r'''_2, u'''_1, v'''_1Translate(V_1, k) → Z_5Translate(W_1, k) → A_6Translate(Z_1, k) → B_6Translate(A_2, k) → C_6Polygon(Z_5, A_6, B_6, C_6) → poly4'''_1, z_5, a_7, b_6, c_6Translate(W'', k) → W'''_1Translate(Z'', k) → Z'''_1Translate(R_1, k) → D_6Translate(S_1, k) → E_6Translate(T_1, k) → F_6Translate(U_1, k) → G_6Polygon(W'''_1, Z'''_1, D_6, E_6, F_6, G_6) → poly3'''_1, w'''_1, z'''_1, d_6, e_6, f_6, g_6Translate(T, k) → T'_2Translate(R, k) → R'_4Translate(V, k) → V'_4Translate(U, k) → U'_4Translate(Q, k) → Q'_4Translate(P, k) → P'_4Translate(O, k) → O'_4Translate(N, k) → N'_4Translate(M, k) → M'_4Translate(L, k) → L'_4Translate(K, k) → K'_4Translate(J, k) → J'_4Translate(I, k) → I'_4Translate(R_2, k) → H_6Translate(W, k) → W'_4Translate(Z, k) → Z'_4Translate(A_1, k) → I_6Translate(B_1, k) → J_6Translate(C_1, k) → K_6Translate(D_1, k) → L_6Translate(I_1, k) → M_6Translate(G_1, k) → N_6Translate(F_1, k) → O_6Translate(E_1, k) → P_6Polygon(T'_2, R'_4, K'_4, J'_4, I'_4, H_6, W'_4, Z'_4, I_6, J_6, K_6, L_6, V'_4, M_6, N_6, O_6, P_6, U'_4, Q'_4, P'_4, O'_4, N'_4, M'_4, L'_4) → poly5'_2, t'_2, l'_4, k'_4, j'_4, i'_4, h_7, w'_4, z'_4, i_6, j_8, k_8, r'_4, l_8, m_8, n_8, o_6, p_8, v'_4, u'_4, q'_4, p'_4, o'_4, n'_4, m'_4Translate(T'_1, k) → Q_6Translate(R'_3, k) → R_6Translate(V'_3, k) → S_6Translate(U'_3, k) → T_6Translate(Q'_3, k) → U_6Translate(P'_3, k) → V_6Translate(O'_3, k) → W_6Translate(N'_3, k) → Z_6Translate(M'_3, k) → A_7Translate(L'_3, k) → B_7Translate(K'_3, k) → C_7Translate(J'_3, k) → D_7Translate(I'_3, k) → E_7Translate(A_4, k) → F_7Translate(W'_3, k) → G_7Translate(Z'_3, k) → H_7Translate(B_4, k) → I_7Translate(C_4, k) → J_7Translate(D_4, k) → K_7Translate(E_4, k) → L_7Translate(F_4, k) → M_7Translate(G_4, k) → N_7Translate(H_4, k) → O_7Translate(I_4, k) → P_7Polygon(Q_6, R_6, C_7, D_7, E_7, F_7, G_7, H_7, I_7, J_7, K_7, L_7, S_6, M_7, N_7, O_7, P_7, T_6, U_6, V_6, W_6, Z_6, A_7, B_7) → poly1, q_7, b_7, c_7, d_7, e_7, f_7, g_7, h_8, i_7, j_9, k_9, r_7, l_9, m_9, n_9, o_7, p_9, s_8, t_8, u_6, v_6, w_6, z_6, a_8Translate(I''', k) → Q_7Translate(J''', k) → R_7Translate(K''', k) → S_7Translate(L''', k) → T_7Translate(M''', k) → U_7Translate(N''', k) → V_7Translate(O''', k) → W_7Translate(P''', k) → Z_7Translate(Q''', k) → A_8Polygon(Q_7, R_7, S_7, T_7, U_7, V_7, W_7, Z_7, A_8) → poly2, q_8, r_8, s_9, t_9, u_7, v_7, w_7, z_7, a_9Translate(I''_1, k) → B_8Translate(J''_1, k) → C_8Translate(K''_1, k) → D_8Translate(L''_1, k) → E_8Translate(M''_1, k) → F_8Translate(N''_1, k) → G_8Translate(O''_1, k) → H_8Translate(P''_1, k) → I_8Translate(Q''_1, k) → J_8Polygon(B_8, C_8, D_8, E_8, F_8, G_8, H_8, I_8, J_8) → poly3, b_8, c_8, d_8, e_8, f_8, g_8, h_9, i_8, j_{10}Translate(U''', k) → K_8Translate(V''', k) → L_8Translate(R'''_1, k) → M_8Polygon(K_8, L_8, M_8) → poly4, m_{10}, k_{10}, l_{10}Translate(N_4, k) → N_8Translate(O_4, k) → O_8Translate(P_4, k) → P_8Translate(Q_4, k) → Q_8Polygon(N_8, O_8, P_8, Q_8) → poly6, n_{10}, o_8, p_{10}, q_9Translate(U''_1, k) → R_8Translate(V''_1, k) → S_8Translate(R''_1, k) → T_8Polygon(R_8, S_8, T_8) → poly7, t_{10}, r_9, s_{10}Translate(U_3, k) → U_8Translate(V_3, k) → V_8Translate(W_3, k) → W_8Translate(Z_3, k) → Z_8Polygon(U_8, V_8, W_8, Z_8) → poly8, u_8, v_8, w_8, z_8Translate(W''_1, k) → A_9Translate(Z''_1, k) → B_9Translate(Q_3, k) → C_9Translate(R_3, k) → D_9Translate(S_3, k) → E_9Translate(T_3, k) → F_9Polygon(A_9, B_9, C_9, D_9, E_9, F_9) → poly9, a_{10}, b_9, c_9, d_9, e_9, f_9Translate(T'', k) → T'''Translate(S_2, k) → G_9Translate(T_2, k) → H_9Translate(U_2, k) → I_9Translate(V_2, k) → J_9Translate(W_2, k) → K_9Translate(Z_2, k) → L_9Translate(A_3, k) → M_9Translate(B_3, k) → N_9Translate(C_3, k) → O_9Translate(D_3, k) → P_9Translate(E_3, k) → Q_9Translate(F_3, k) → R_9Translate(S', k) → S''Translate(G_3, k) → S_9Translate(H_3, k) → T_9Translate(I_3, k) → U_9Translate(J_3, k) → V_9Translate(K_3, k) → W_9Translate(L_3, k) → Z_9Translate(M_3, k) → A_{10}Translate(N_3, k) → B_{10}Translate(O_3, k) → C_{10}Translate(P_3, k) → D_{10}Polygon(T''', G_9, P_9, Q_9, R_9, S'', S_9, T_9, U_9, V_9, W_9, Z_9, H_9, A_{10}, B_{10}, C_{10}, D_{10}, I_9, J_9, K_9, L_9, M_9, N_9, O_9) → poly5''', t''', o_9, p_{11}, q_{10}, r_{10}, s'', s_{11}, t_{11}, u_9, v_9, w_9, g_9, z_9, a_{11}, b_{10}, c_{10}, d_{10}, h_{10}, i_9, j_{11}, k_{11}, l_{11}, m_{11}, n_{11}Translate(W''', k) → E_{10}Translate(Z''', k) → F_{10}Translate(J_4, k) → G_{10}Translate(K_4, k) → H_{10}Translate(L_4, k) → I_{10}Translate(M_4, k) → J_{10}Polygon(E_{10}, F_{10}, G_{10}, H_{10}, I_{10}, J_{10}) → poly10, e_{10}, f_{10}, g_{10}, h_{11}, i_{10}, j_{12}Midpoint(T, S) → K_{10}Line(K_{10}, g) → lLine(S, g) → mMirror(l, m) → l'_1Mirror(m, l'_1) → m'_1Mirror(l'_1, m'_1) → nMirror(m'_1, n) → pMirror(l, g) → l'_2Mirror(g, l'_2) → g'OrthogonalLine(S, g) → qIntersect(g, q) → L_{10}Line(L_{10}, Q_6) → rOrthogonalLine(Q_6, m'_1) → b_{11}Intersect(l'_1, b_{11}) → M_{10}Intersect(l'_1, r) → N_{10}Intersect(d, l) → O_{10}Vector(K_{10}, O_{10}) → u1Mirror(T', l) → T''_2Mirror(R'_2, l) → P_{10}Mirror(V'_2, l) → Q_{10}Mirror(U'_2, l) → R_{10}Mirror(Q'_2, l) → S_{10}Mirror(P'_2, l) → T_{10}Mirror(O'_2, l) → U_{10}Mirror(N'_2, l) → V_{10}Mirror(M'_2, l) → W_{10}Mirror(L'_2, l) → Z_{10}Mirror(K'_2, l) → A_{11}Mirror(J'_2, l) → B_{11}Mirror(I'_2, l) → C_{11}Mirror(S, l) → S'_2Mirror(W'_2, l) → D_{11}Mirror(Z'_2, l) → E_{11}Mirror(J_2, l) → F_{11}Mirror(K_2, l) → G_{11}Mirror(L_2, l) → H_{11}Mirror(M_2, l) → I_{11}Mirror(N_2, l) → J_{11}Mirror(O_2, l) → K_{11}Mirror(P_2, l) → L_{11}Mirror(Q_2, l) → M_{11}Polygon(T''_2, P_{10}, A_{11}, B_{11}, C_{11}, S'_2, D_{11}, E_{11}, F_{11}, G_{11}, H_{11}, I_{11}, Q_{10}, J_{11}, K_{11}, L_{11}, M_{11}, R_{10}, S_{10}, T_{10}, U_{10}, V_{10}, W_{10}, Z_{10}) → poly5''_2, t''_2, z_{10}, a_{12}, b_{12}, c_{11}, s'_2, d_{11}, e_{11}, f_{11}, g_{11}, h_{12}, p_{12}, i_{11}, j_{13}, k_{12}, l_{12}, m_{12}, q_{11}, r_{11}, s_{12}, t_{12}, u_{11}, v_{11}, w_{10}Mirror(T, l) → T'_3Mirror(R, l) → R'_5Mirror(V, l) → V'_5Mirror(U, l) → U'_5Mirror(Q, l) → Q'_5Mirror(P, l) → P'_5Mirror(O, l) → O'_5Mirror(N, l) → N'_5Mirror(M, l) → M'_5Mirror(L, l) → L'_5Mirror(K, l) → K'_5Mirror(J, l) → J'_5Mirror(I, l) → I'_5Mirror(R_2, l) → N_{11}Mirror(W, l) → W'_5Mirror(Z, l) → Z'_5Mirror(A_1, l) → O_{11}Mirror(B_1, l) → P_{11}Mirror(C_1, l) → Q_{11}Mirror(D_1, l) → R_{11}Mirror(I_1, l) → S_{11}Mirror(G_1, l) → T_{11}Mirror(F_1, l) → U_{11}Mirror(E_1, l) → V_{11}Polygon(T'_3, R'_5, K'_5, J'_5, I'_5, N_{11}, W'_5, Z'_5, O_{11}, P_{11}, Q_{11}, R_{11}, V'_5, S_{11}, T_{11}, U_{11}, V_{11}, U'_5, Q'_5, P'_5, O'_5, N'_5, M'_5, L'_5) → poly5'_3, t'_3, l'_5, k'_5, j'_5, i'_5, n_{12}, w'_5, z'_5, o_{11}, p_{13}, q_{12}, r'_5, r_{12}, s_{13}, t_{13}, u_{12}, v_{12}, v'_5, u'_5, q'_5, p'_5, o'_5, n'_5, m'_5Mirror(I'', l) → I'''_2Mirror(J'', l) → J'''_2Mirror(K'', l) → K'''_2Mirror(L'', l) → L'''_2Mirror(M'', l) → M'''_2Mirror(N'', l) → N'''_2Mirror(O'', l) → O'''_2Mirror(P'', l) → P'''_2Mirror(Q'', l) → Q'''_2Polygon(I'''_2, J'''_2, K'''_2, L'''_2, M'''_2, N'''_2, O'''_2, P'''_2, Q'''_2) → poly1'''_2, i'''_2, j'''_2, k'''_2, l'''_2, m'''_2, n'''_2, o'''_2, p'''_2, q'''_2Mirror(I', l) → I''_3Mirror(J', l) → J''_3Mirror(K', l) → K''_3Mirror(L', l) → L''_3Mirror(M', l) → M''_3Mirror(N', l) → N''_3Mirror(O', l) → O''_3Mirror(P', l) → P''_3Mirror(Q', l) → Q''_3Polygon(I''_3, J''_3, K''_3, L''_3, M''_3, N''_3, O''_3, P''_3, Q''_3) → poly1''_3, i''_3, j''_3, k''_3, l''_3, m''_3, n''_3, o''_3, p''_3, q''_3Mirror(W'', l) → W'''_2Mirror(Z'', l) → Z'''_2Mirror(R_1, l) → W_{11}Mirror(S_1, l) → Z_{11}Mirror(T_1, l) → A_{12}Mirror(U_1, l) → B_{12}Polygon(W'''_2, Z'''_2, W_{11}, Z_{11}, A_{12}, B_{12}) → poly3'''_2, w'''_2, z'''_2, w_{11}, z_{11}, a_{13}, b_{13}Mirror(W', l) → W''_3Mirror(Z', l) → Z''_3Mirror(J_1, l) → C_{12}Mirror(K_1, l) → D_{12}Mirror(L_1, l) → E_{12}Mirror(M_1, l) → F_{12}Polygon(W''_3, Z''_3, C_{12}, D_{12}, E_{12}, F_{12}) → poly3''_3, w''_3, z''_3, c_{12}, d_{12}, e_{12}, f_{12}Length(u1) → p1Min(p1, ((a - 6.5) * p1)) → p2OrthogonalLine(G_{12}, b_{11}) → g_{12}Circle(G_{12}, p2) → c_{13}Intersect(c_{13}, g_{12}, 1) → H_{12}Vector(G_{12}, H_{12}) → u_{10}Translate(T''_2, u_{10}) → I_{12}Translate(P_{10}, u_{10}) → J_{12}Translate(Q_{10}, u_{10}) → K_{12}Translate(R_{10}, u_{10}) → L_{12}Translate(S_{10}, u_{10}) → M_{12}Translate(T_{10}, u_{10}) → N_{12}Translate(U_{10}, u_{10}) → O_{12}Translate(V_{10}, u_{10}) → P_{12}Translate(W_{10}, u_{10}) → Q_{12}Translate(Z_{10}, u_{10}) → R_{12}Translate(A_{11}, u_{10}) → S_{12}Translate(B_{11}, u_{10}) → T_{12}Translate(C_{11}, u_{10}) → U_{12}Translate(S'_2, u_{10}) → V_{12}Translate(D_{11}, u_{10}) → W_{12}Translate(E_{11}, u_{10}) → Z_{12}Translate(F_{11}, u_{10}) → A_{13}Translate(G_{11}, u_{10}) → B_{13}Translate(H_{11}, u_{10}) → C_{13}Translate(I_{11}, u_{10}) → D_{13}Translate(J_{11}, u_{10}) → E_{13}Translate(K_{11}, u_{10}) → F_{13}Translate(L_{11}, u_{10}) → G_{13}Translate(M_{11}, u_{10}) → H_{13}Polygon(I_{12}, J_{12}, S_{12}, T_{12}, U_{12}, V_{12}, W_{12}, Z_{12}, A_{13}, B_{13}, C_{13}, D_{13}, K_{12}, E_{13}, F_{13}, G_{13}, H_{13}, L_{12}, M_{12}, N_{12}, O_{12}, P_{12}, Q_{12}, R_{12}) → poly11, i_{12}, r_{13}, s_{14}, t_{14}, u_{13}, v_{13}, w_{12}, z_{12}, a_{14}, b_{14}, c_{14}, j_{14}, d_{13}, e_{13}, f_{13}, g_{13}, h_{13}, k_{13}, l_{13}, m_{13}, n_{13}, o_{12}, p_{14}, q_{13}Translate(T'_3, u_{10}) → I_{13}Translate(R'_5, u_{10}) → J_{13}Translate(V'_5, u_{10}) → K_{13}Translate(U'_5, u_{10}) → L_{13}Translate(Q'_5, u_{10}) → M_{13}Translate(P'_5, u_{10}) → N_{13}Translate(O'_5, u_{10}) → O_{13}Translate(N'_5, u_{10}) → P_{13}Translate(M'_5, u_{10}) → Q_{13}Translate(L'_5, u_{10}) → R_{13}Translate(K'_5, u_{10}) → S_{13}Translate(J'_5, u_{10}) → T_{13}Translate(I'_5, u_{10}) → U_{13}Translate(N_{11}, u_{10}) → V_{13}Translate(W'_5, u_{10}) → W_{13}Translate(Z'_5, u_{10}) → Z_{13}Translate(O_{11}, u_{10}) → A_{14}Translate(P_{11}, u_{10}) → B_{14}Translate(Q_{11}, u_{10}) → C_{14}Translate(R_{11}, u_{10}) → D_{14}Translate(S_{11}, u_{10}) → E_{14}Translate(T_{11}, u_{10}) → F_{14}Translate(U_{11}, u_{10}) → G_{14}Translate(V_{11}, u_{10}) → H_{14}Polygon(I_{13}, J_{13}, S_{13}, T_{13}, U_{13}, V_{13}, W_{13}, Z_{13}, A_{14}, B_{14}, C_{14}, D_{14}, K_{13}, E_{14}, F_{14}, G_{14}, H_{14}, L_{13}, M_{13}, N_{13}, O_{13}, P_{13}, Q_{13}, R_{13}) → poly12, i_{13}, r_{14}, s_{15}, t_{15}, u_{14}, v_{14}, w_{13}, z_{13}, a_{15}, b_{15}, c_{15}, j_{15}, d_{14}, e_{14}, f_{14}, g_{14}, h_{14}, k_{14}, l_{14}, m_{14}, n_{14}, o_{13}, p_{15}, q_{14}Translate(I'''_2, u_{10}) → I_{14}Translate(J'''_2, u_{10}) → J_{14}Translate(K'''_2, u_{10}) → K_{14}Translate(L'''_2, u_{10}) → L_{14}Translate(M'''_2, u_{10}) → M_{14}Translate(N'''_2, u_{10}) → N_{14}Translate(O'''_2, u_{10}) → O_{14}Translate(P'''_2, u_{10}) → P_{14}Translate(Q'''_2, u_{10}) → Q_{14}Polygon(I_{14}, J_{14}, K_{14}, L_{14}, M_{14}, N_{14}, O_{14}, P_{14}, Q_{14}) → poly13, i_{14}, j_{16}, k_{15}, l_{15}, m_{15}, n_{15}, o_{14}, p_{16}, q_{15}Translate(I''_3, u_{10}) → R_{14}Translate(J''_3, u_{10}) → S_{14}Translate(K''_3, u_{10}) → T_{14}Translate(L''_3, u_{10}) → U_{14}Translate(M''_3, u_{10}) → V_{14}Translate(N''_3, u_{10}) → W_{14}Translate(O''_3, u_{10}) → Z_{14}Translate(P''_3, u_{10}) → A_{15}Translate(Q''_3, u_{10}) → B_{15}Polygon(R_{14}, S_{14}, T_{14}, U_{14}, V_{14}, W_{14}, Z_{14}, A_{15}, B_{15}) → poly14, r_{15}, s_{16}, t_{16}, u_{15}, v_{15}, w_{14}, z_{14}, a_{16}, b_{16}Translate(W''_3, u_{10}) → C_{15}Translate(Z''_3, u_{10}) → D_{15}Translate(C_{12}, u_{10}) → E_{15}Translate(D_{12}, u_{10}) → F_{15}Translate(E_{12}, u_{10}) → G_{15}Translate(F_{12}, u_{10}) → H_{15}Polygon(C_{15}, D_{15}, E_{15}, F_{15}, G_{15}, H_{15}) → poly15, c_{16}, d_{15}, e_{15}, f_{15}, g_{15}, h_{15}Translate(W'''_2, u_{10}) → I_{15}Translate(Z'''_2, u_{10}) → J_{15}Translate(W_{11}, u_{10}) → K_{15}Translate(Z_{11}, u_{10}) → L_{15}Translate(A_{12}, u_{10}) → M_{15}Translate(B_{12}, u_{10}) → N_{15}Polygon(I_{15}, J_{15}, K_{15}, L_{15}, M_{15}, N_{15}) → poly16, i_{15}, j_{17}, k_{16}, l_{16}, m_{16}, n_{16}Mirror(V_1, l) → O_{15}Mirror(W_1, l) → P_{15}Mirror(Z_1, l) → Q_{15}Mirror(A_2, l) → R_{15}Polygon(O_{15}, P_{15}, Q_{15}, R_{15}) → poly4'''_2, o_{15}, p_{17}, q_{16}, r_{16}Mirror(N_1, l) → S_{15}Mirror(O_1, l) → T_{15}Mirror(P_1, l) → U_{15}Mirror(Q_1, l) → V_{15}Polygon(S_{15}, T_{15}, U_{15}, V_{15}) → poly4''_3, s_{17}, t_{17}, u_{16}, v_{16}Translate(S_{15}, u_{10}) → W_{15}Translate(T_{15}, u_{10}) → Z_{15}Translate(U_{15}, u_{10}) → A_{16}Translate(V_{15}, u_{10}) → B_{16}Polygon(W_{15}, Z_{15}, A_{16}, B_{16}) → poly17, w_{15}, z_{15}, a_{17}, b_{17}Translate(O_{15}, u_{10}) → C_{16}Translate(P_{15}, u_{10}) → D_{16}Translate(Q_{15}, u_{10}) → E_{16}Translate(R_{15}, u_{10}) → F_{16}Polygon(C_{16}, D_{16}, E_{16}, F_{16}) → poly18, c_{17}, d_{16}, e_{16}, f_{16}Vector(S, T'') → w_{16}Vector(S, V_{12}) → z_{16}Intersect(f, b_{11}) → G_{16}Vector(S, G_{16}) → g_{16}Vector(S, T) → h_{16}Vector(H_{16}, I_{16}) → i_{16}Vector(H_{16}, J_{16}) → u_{17}Mirror(U'', l) → U'''_2Mirror(V'', l) → V'''_2Mirror(R'', l) → R'''_3Polygon(U'''_2, V'''_2, R'''_3) → poly2'''_2, r'''_3, u'''_2, v'''_2Mirror(U', l) → U''_3Mirror(V', l) → V''_3Mirror(R', l) → R''_3Polygon(U''_3, V''_3, R''_3) → poly2''_3, r''_3, u''_3, v''_3Translate(U''_3, u_{10}) → K_{16}Translate(V''_3, u_{10}) → L_{16}Translate(R''_3, u_{10}) → M_{16}Polygon(K_{16}, L_{16}, M_{16}) → poly19, m_{17}, k_{17}, l_{17}Translate(R'''_3, u_{10}) → N_{16}Translate(U'''_2, u_{10}) → O_{16}Segment(N_{16}, O_{16}) → d_{17}Translate(U'''_2, u_{10}) → P_{16}Translate(V'''_2, u_{10}) → Q_{16}Translate(R'''_3, u_{10}) → R_{16}Polygon(P_{16}, Q_{16}, R_{16}) → poly20, r_{17}, p_{18}, q_{17}
AI 绘图提示语参考
画一个具有埃舍尔风格的几何图形,展示对称和变换。首先绘制几条线段和交点,然后利用向量平移和镜像操作创建多个多边形,最后将这些多边形组合成一个复杂的图案,体现几何变换的美感。
以上提示语为根据原始绘图命令整理而来,仅供参考。